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Guang, Yu; Daren, Yu; Yihong, Rong – Information Processing & Management, 2000
Describes two mathematical models of the periodical publishing process based on a theoretical analysis. Discusses the publishing process for periodical literature, explains the continuous model and the discrete model, presents partial differential equations, and demonstrates the adaptability and the validity of the models. (LRW)
Descriptors: Differential Equations, Mathematical Formulas, Mathematical Models, Publishing Industry
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Dancis, Jerome – Primus, 2001
Students in a freshmen calculus course should become fluent in modeling physical phenomena represented by integrals, in particular geometric formulas for volumes and arc length and physical formulas for work. Describes how to train students to became fluent in such modeling and derivation of standard integral formulas. Indicates that these lessons…
Descriptors: Calculus, College Mathematics, Higher Education, Mathematical Models
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Bissell, Chris; Dillon, Chris – For the Learning of Mathematics, 2000
Explores some of the issues behind mathematical modeling for technology with reference to undergraduate teaching and professional practice. Discusses theory and practice in mathematical modeling and its place and uses of modeling in engineering. (ASK)
Descriptors: Engineering Education, Higher Education, Mathematical Models, Mathematics Education
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Nyman, Melvin A.; Brown, Murray T. – Teaching Mathematics and Its Applications, 1996
Describes some continuous models for growth of the seaweed Macrocystis pyrifera. Uses observed growth rates over several months to derive first-order differential equations as models for growth rates of individual fronds. The nature of the solutions is analyzed and comparison between these theoretical results and documented characteristics of…
Descriptors: Botany, Marine Education, Mathematical Applications, Mathematical Models
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Meiser, Thorsten; Ohrt, Barbara – Journal of Educational and Behavioral Statistics, 1996
A family of finite mixture distribution models is presented that allows specification of basically different developmental processes in distinct latent subpopulations. These models are introduced within the framework of mixed latent Markov chains with multiple indicators per occasion, and they are illustrated with empirical data on therapeutic…
Descriptors: Change, Individual Development, Intervention, Markov Processes
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Samejima, Fumiko – Psychometrika, 2000
Discusses whether the tradition of accepting point-symmetric item characteristic curves is justified by uncovering the inconsistent relationship between the difficulties of items and the order of maximum likelihood estimates of ability. In this context, proposes a family of models, called the logistic positive exponent family, that provides…
Descriptors: Ability, Estimation (Mathematics), Item Response Theory, Mathematical Models
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Moustaki, Irini; Knott, Martin – Psychometrika, 2000
Discusses a general model framework within which manifest variables with different distributions in the exponential family can be analyzed with a latent trait model. Presents a unified maximum likelihood method for estimating the parameters of the generalized latent trait model and discusses the scoring of individuals on the latent dimensions.…
Descriptors: Equations (Mathematics), Item Response Theory, Mathematical Models, Maximum Likelihood Statistics
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Chen, Xiao Dong – Chemical Engineering Education, 2002
Describes a laboratory activity involving a mathematical model of cooking potatoes that can be solved analytically. Highlights the microstructure aspects of the experiment. Provides the key aspects of the results, detailed background readings, laboratory procedures and data analyses. (MM)
Descriptors: Chemical Engineering, Chemistry, Higher Education, Mathematical Models
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Dapueto, Carlo; Parenti, Laura – Educational Studies in Mathematics, 1999
Proposes a framework for discussing the nature of the relationships between contexts and the formation of mathematical knowledge through model and field-of-experience concepts. Supports and illustrates this framework with references to curricular innovation and educational research. (Contains 31 references.) (Author/ASK)
Descriptors: Cognitive Processes, Concept Formation, Elementary Secondary Education, Mathematical Models
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Gravemeijer, Koeno; Doorman, Michiel – Educational Studies in Mathematics, 1999
Discusses the role of context problems as they are used in the Dutch approach known as realistic mathematics education (RME). Uses an RME design for a calculus course to illustrate that theory based on the design heuristic using context problems and modeling, which was developed for primary school mathematics, also fits advanced topics such as…
Descriptors: Calculus, Foreign Countries, Mathematical Models, Mathematics Education
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Toepker, Terrence P. – Physics Teacher, 2000
Describes and explains the semi-periodic pattern obtained when comparing days of the month to the number of recorded births. (WRM)
Descriptors: Birth, Mathematical Models, Mathematics Education, Science and Society
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Blustein, James; Staveley, Mark S. – Annual Review of Information Science and Technology (ARIST), 2001
Focuses on methods of generating and evaluating hypertext. Highlights include historical landmarks; nonlinearity; literary hypertext; models of hypertext; manual, automatic, and semi-automatic generation of hypertext; mathematical models for hypertext evaluation, including computing coverage and correlation; human factors in evaluation; and…
Descriptors: Correlation, Evaluation Methods, Hypermedia, Literature Reviews
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Ferrando, Pere J.; Lorenzo-Seva, Urbano – Educational and Psychological Measurement, 2001
Describes a Windows program for checking the suitability of unidimensional logistic item response models for binary and ordered polytomous responses with respect to a given set of data. The program is based on predicting the observed test score distributions from the item characteristic curves. (SLD)
Descriptors: Computer Software, Item Response Theory, Mathematical Models, Prediction
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Maull, Wendy; Berry, John – Teaching Mathematics and Its Applications, 2001
Observes four groups of mathematics undergraduates carrying out a mathematical modeling exercise of a familiar physical process (the cooling of a cup of hot water). Indicates that students neither took the time to reflect upon the physical process nor to reflect on the appropriateness of the model they produced. Recommends that classroom…
Descriptors: Heat, Higher Education, Mathematical Models, Mathematics Education
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Rivera, Edil Torres; Wilbur, Michael; Frank-Saraceni, James; Roberts-Wilbur, Janice; Phan, Loan T.; Garrett, Michael T. – Journal for Specialists in Group Work, 2005
Group phenomena and interactions are described through the use of the chaos theory constructs and characteristics of sensitive dependence on initial conditions, phase space, turbulence, emergence, self-organization, dissipation, iteration, bifurcation, and attractors and fractals. These constructs and theoretical tenets are presented as applicable…
Descriptors: Fractals, Figurative Language, Physics, Mathematical Models
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